Results 31 to 40 of about 1,744 (163)
Spectral enclosures for the damped elastic wave equation
In this paper we investigate spectral properties of the damped elastic wave equation. Deducing a correspondence between the eigenvalue problem of this model and the one of Lamé operators with non self-adjoint perturbations, we provide quantitative bounds
Cossetti L. +5 more
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An analytical method is proposed for determining the stress-strain state in an elastic layer with a cylindrical cavity supported by linear continuous supports perpendicular to the cavity.
Nataliia Ukrayinets +6 more
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Determination of One Unknown Thermal Coefficient through the One-Phase Fractional Lamé-Clapeyron-Stefan Problem [PDF]
We obtain explicit expressions for one unknown thermal coefficient (among the conductivity, mass density, specific heat and latent heat of fusion) of a semi-infinite material through the one-phase fractional Lamé-Clapeyron-Stefan problem with an over ...
Tarzia, Domingo Alberto
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The design of parts of machines, mechanisms, structures and foundations, particularly in the aerospace industry, is closely related to the definition of the stress state of the body.
Vitaly Miroshnikov +3 more
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An Exterior Neumann Boundary-Value Problem for the Div-Curl System and Applications
We investigate a generalization of the equation curlw→=g→ to an arbitrary number n of dimensions, which is based on the well-known Moisil–Teodorescu differential operator.
Briceyda B. Delgado +1 more
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The method of equation error can be posed and analyzed in an abstract setting that encompasses a variety of elliptic inverse problems, in which a coefficient in an elliptic partial differential equation is to be estimated from a measurement of the ...
Gockenbach, Mark +2 more
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Eigenvalue Problems for Lamé's Differential Equation
The Floquet eigenvalue problem and a generalized form of the Wangerin eigenvalue problem for Lamé's differential equation are discussed. Results include comparison theorems for eigenvalues and analytic continuation, zeros, and limiting cases of ...
Volkmer, H.
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Generalized Ellipsoidal and Sphero-Conal Harmonics
Classical ellipsoidal and sphero-conal harmonics are polynomial solutions of the Laplace equation that can be expressed in terms of Lamé polynomials. Generalized ellipsoidal and sphero-conal harmonics are polynomial solutions of the more general Dunkl ...
Hans Volkmer
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MODEL OF STRATIFIED LUBRICATION OF ELASTICALLY DEFORMED RADIAL BEARING
On the basis of the Navier-Stokes equations for the case of a ‘thin layer’, the continuity equation, Lame equations, and Darcy equation, considering the boundary conditions on the pin and bearing face at the layer interface, a method of generating an ...
Sergey Vladimirovich Mitrofanov +1 more
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Behavior of the energy for Lame systems in bounded domains with nonlinear damping and external force
We study behavior of the energy for solutions to a Lame system on a bounded domain, with localized nonlinear damping and external force. The equation is set up in three dimensions and under a microlocal geometric condition.
Ahmed Bchatnia, Moez Daoulatli
doaj

